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Comparing Fractions
 Students need to be able to determine if two fractions
are equal or if one fraction is greater or less than the
other.

Comparing Fractions with the Same
Denominator:
 If the denominators of two fractions are the same,
the fraction with the largest numerator is the larger
fraction.
Example:-

© iTutor. 2000-2013. All Rights Reserved

1
4

3
4

Both the denominators are
same i.e., 4,

So think about numerator,
Here 1 < 3
Comparing Fractions with the different
Denominator:
 Firstly you need to make them the same denominator.
How to Make the Denominators the Same
 The trick is to find the Least Common Multiple of the two
denominators.
 Then it is just a matter of changing each fraction to make it's
denominator the Least Common Multiple.

 Then the largest and smallest numerator is the larger and
smaller fraction respectively.
 Example :
2 7
or
Which is larger :

3

The LCM of 3 and 6 is 6.

6

4
and
6
4
It is now easy to see that
6

So, let's do some multiplying to
make each denominator equal to 6

© iTutor. 2000-2013. All Rights Reserved

2
3

2
2

7
6

7
6
Comparing Fractions
By using Multiplication:
 Comparing Fractions and finding which unlike fraction
(different denominators) is larger or smaller.
1. Write the two fractions.
2. Multiply the first numerator with the second denominator.
3. Write the product above the first fraction.

4. Multiply the second numerator with the first denominator.
5. Write the product above the second fraction.
6. Decide which product is greater and put the greater than or
less than symbol between the two fractions.

© iTutor. 2000-2013. All Rights Reserved
Examples
3
7
Which is larger : or
7
2
Solution :
The two fractions are:

3
7
or
7
2

Multiply the first numerator with the
second denominator: 3 2 = 6

6

49
3
7

7
2
So, that

© iTutor. 2000-2013. All Rights Reserved

Multiply the Second numerator with
the first denominator: 7 7 = 49

which product is greater:
We can see that 6 < 49
Means 49 is larger than 6

3
7

<

7
2
Which sign belongs between the
two fractions?

The greater product is written above the greater fraction.
© iTutor. 2000-2013. All Rights Reserved
Comparing Fractions
Using Their Decimal Equivalents:
Step I: Change each fraction to a decimal.
Numerator
(Top Number)

Denominator
(Bottom Number)

Step II: Compare the decimals.

© iTutor. 2000-2013. All Rights Reserved
Example # ~ Compare these fractions.

4 ÷

5

=

3

Next, compare the decimals.
© iTutor. 2000-2013. All Rights Reserved

÷

7

=
Comparing Decimals
1
Line up the decimal points. Use zeros to
make an equal number of decimal places.

0.800
0.428
© iTutor. 2000-2013. All Rights Reserved
Comparing Decimals
2
Start by comparing the greatest place.
Find the first place where the digits are
different.

0.800
0.428
© iTutor. 2000-2013. All Rights Reserved
Comparing Decimals
3
Compare the values of the digits.

0.8 is greater than 0.4
So,
0.8 > 0.428
© iTutor. 2000-2013. All Rights Reserved
Example # ~ Compare these fractions.

The greater than symbol
can be placed between these fractions.
© iTutor. 2000-2013. All Rights Reserved
Call us for more
Information:
1-855-694-8886
Visit

www.iTutor.com

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Comparing Fractions

  • 2. Comparing Fractions  Students need to be able to determine if two fractions are equal or if one fraction is greater or less than the other. Comparing Fractions with the Same Denominator:  If the denominators of two fractions are the same, the fraction with the largest numerator is the larger fraction. Example:- © iTutor. 2000-2013. All Rights Reserved 1 4 3 4 Both the denominators are same i.e., 4, So think about numerator, Here 1 < 3
  • 3. Comparing Fractions with the different Denominator:  Firstly you need to make them the same denominator. How to Make the Denominators the Same  The trick is to find the Least Common Multiple of the two denominators.  Then it is just a matter of changing each fraction to make it's denominator the Least Common Multiple.  Then the largest and smallest numerator is the larger and smaller fraction respectively.  Example : 2 7 or Which is larger : 3 The LCM of 3 and 6 is 6. 6 4 and 6 4 It is now easy to see that 6 So, let's do some multiplying to make each denominator equal to 6 © iTutor. 2000-2013. All Rights Reserved 2 3 2 2 7 6 7 6
  • 4. Comparing Fractions By using Multiplication:  Comparing Fractions and finding which unlike fraction (different denominators) is larger or smaller. 1. Write the two fractions. 2. Multiply the first numerator with the second denominator. 3. Write the product above the first fraction. 4. Multiply the second numerator with the first denominator. 5. Write the product above the second fraction. 6. Decide which product is greater and put the greater than or less than symbol between the two fractions. © iTutor. 2000-2013. All Rights Reserved
  • 5. Examples 3 7 Which is larger : or 7 2 Solution : The two fractions are: 3 7 or 7 2 Multiply the first numerator with the second denominator: 3 2 = 6 6 49 3 7 7 2 So, that © iTutor. 2000-2013. All Rights Reserved Multiply the Second numerator with the first denominator: 7 7 = 49 which product is greater: We can see that 6 < 49 Means 49 is larger than 6 3 7 < 7 2
  • 6. Which sign belongs between the two fractions? The greater product is written above the greater fraction. © iTutor. 2000-2013. All Rights Reserved
  • 7. Comparing Fractions Using Their Decimal Equivalents: Step I: Change each fraction to a decimal. Numerator (Top Number) Denominator (Bottom Number) Step II: Compare the decimals. © iTutor. 2000-2013. All Rights Reserved
  • 8. Example # ~ Compare these fractions. 4 ÷ 5 = 3 Next, compare the decimals. © iTutor. 2000-2013. All Rights Reserved ÷ 7 =
  • 9. Comparing Decimals 1 Line up the decimal points. Use zeros to make an equal number of decimal places. 0.800 0.428 © iTutor. 2000-2013. All Rights Reserved
  • 10. Comparing Decimals 2 Start by comparing the greatest place. Find the first place where the digits are different. 0.800 0.428 © iTutor. 2000-2013. All Rights Reserved
  • 11. Comparing Decimals 3 Compare the values of the digits. 0.8 is greater than 0.4 So, 0.8 > 0.428 © iTutor. 2000-2013. All Rights Reserved
  • 12. Example # ~ Compare these fractions. The greater than symbol can be placed between these fractions. © iTutor. 2000-2013. All Rights Reserved
  • 13. Call us for more Information: 1-855-694-8886 Visit www.iTutor.com The End